Let X be the stock Price ag expiration.
Value of short position = - 200 x X = - 200X
Value of long call = 5 x max (X - 50, 0)
Hence, formula for W = 5 x max (X - 50, 0) - 200X
P&L, Y = W - Cost = 5 x max (X - 50, 0) - 200X - (3 x 5 - 200 x 48) = 9585 + 5 x max (X - 50, 0) - 200X
The table:
X | W | Y |
0 | 0 | 9585 |
5 | -1000 | 8585 |
10 | -2000 | 7585 |
15 | -3000 | 6585 |
20 | -4000 | 5585 |
25 | -5000 | 4585 |
30 | -6000 | 3585 |
35 | -7000 | 2585 |
40 | -8000 | 1585 |
45 | -9000 | 585 |
50 | -10000 | -415 |
55 | -10975 | -1390 |
60 | -11950 | -2365 |
65 | -12925 | -3340 |
70 | -13900 | -4315 |
75 | -14875 | -5290 |
80 | -15850 | -6265 |
The graph:
Break even point:
9585 + 5 x max (X - 50, 0) - 200X = 0
For X < 50,
9585 - 200X = 0
Hence, X = 9585 / 200 = 47.925
For X > 50,
9585 + 5 x (X - 50) - 200X = 0
Hence, 195X = 9335
Hence, X = 9335 / 195 = 47.87 but this is not > 50. Hence, this solution is rejected.
Hence, the break even point is X = 47.925
Problem 4: Betty and Bob are short 200 shares of XYZ @48 and long 5 October...
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